Interploate between rows in a matrix when the corresponding columns of vector R_f with values ranging between 0 and 1 are less or equal to 0.5

Hi, I have a matrix "mat_up" (231*201 complex double). I also have a vector R_f (1x231 complex double). When abs(R_f) is less or equal to 0.5, I want the data in the corresponding rows of mat_up to be interpolated based on the row above and below. For example, if at positions 91,92 abs(R_f)<=0.5, then interpolate the data between rows 90 and 93 in matrix mat_up.

Thanks

Answer 1

[Voss]

load('R_f.mat')
load('mat_up.mat')

idx = abs(R_f) <= 0.5;

mat_up(idx,:) % check old values

ans = 
  -0.0326 + 0.0266i  -0.0345 + 0.0205i  -0.0259 + 0.0221i  -0.0263 + 0.0262i  -0.0253 + 0.0177i  -0.0173 + 0.0158i  -0.0158 + 0.0122i  -0.0142 + 0.0036i  -0.0147 - 0.0021i  -0.0213 - 0.0086i  -0.0142 - 0.0155i  -0.0193 - 0.0176i  -0.0367 - 0.0306i  -0.0294 - 0.0239i  -0.0317 - 0.0159i  -0.0395 - 0.0310i  -0.0374 - 0.0305i  -0.0423 - 0.0176i  -0.0440 - 0.0278i  -0.0408 - 0.0229i  -0.0461 - 0.0118i  -0.0397 - 0.0230i  -0.0357 - 0.0235i  -0.0510 - 0.0215i  -0.0442 - 0.0265i  -0.0416 - 0.0183i  -0.0517 - 0.0193i  -0.0472 - 0.0271i  -0.0473 - 0.0170i  -0.0591 - 0.0241i  -0.0573 - 0.0189i  -0.0628 - 0.0097i  -0.0644 - 0.0062i  -0.0603 - 0.0032i  -0.0621 + 0.0054i  -0.0645 + 0.0136i  -0.0541 + 0.0226i  -0.0516 + 0.0267i  -0.0499 + 0.0282i  -0.0392 + 0.0329i  -0.0387 + 0.0332i  -0.0387 + 0.0294i  -0.0319 + 0.0396i  -0.0301 + 0.0369i  -0.0208 + 0.0333i  -0.0156 + 0.0387i  -0.0139 + 0.0297i  -0.0113 + 0.0297i  -0.0130 + 0.0314i  -0.0079 + 0.0251i  -0.0050 + 0.0275i  -0.0101 + 0.0310i  -0.0005 + 0.0266i   0.0001 + 0.0274i  -0.0015 + 0.0272i   0.0099 + 0.0243i   0.0126 + 0.0218i   0.0114 + 0.0204i   0.0172 + 0.0190i   0.0226 + 0.0113i   0.0211 + 0.0131i   0.0243 + 0.0074i   0.0333 + 0.0005i   0.0258 + 0.0012i   0.0264 - 0.0073i   0.0332 - 0.0108i   0.0250 - 0.0136i   0.0262 - 0.0198i   0.0357 - 0.0170i   0.0227 - 0.0202i   0.0232 - 0.0272i   0.0274 - 0.0222i   0.0195 - 0.0266i   0.0205 - 0.0294i   0.0261 - 0.0242i   0.0144 - 0.0304i   0.0169 - 0.0324i   0.0223 - 0.0261i   0.0127 - 0.0347i   0.0117 - 0.0364i   0.0150 - 0.0293i   0.0082 - 0.0343i   0.0068 - 0.0416i   0.0097 - 0.0304i   0.0014 - 0.0345i   0.0005 - 0.0448i  -0.0010 - 0.0297i  -0.0101 - 0.0285i  -0.0093 - 0.0337i  -0.0089 - 0.0190i  -0.0120 - 0.0181i  -0.0069 - 0.0180i  -0.0060 - 0.0112i  -0.0072 - 0.0146i  -0.0011 - 0.0121i  -0.0044 - 0.0076i  -0.0065 - 0.0116i  -0.0024 - 0.0091i  -0.0034 - 0.0085i   0.0005 - 0.0105i  -0.0005 - 0.0078i  -0.0015 - 0.0080i  -0.0029 - 0.0073i  -0.0016 - 0.0097i  -0.0014 - 0.0089i  -0.0039 - 0.0074i  -0.0003 - 0.0065i  -0.0033 - 0.0073i  -0.0043 - 0.0039i  -0.0030 - 0.0017i   0.0030 - 0.0008i   0.0001 + 0.0021i   0.0027 - 0.0015i   0.0035 + 0.0020i   0.0061 + 0.0030i   0.0101 + 0.0005i   0.0124 + 0.0031i   0.0144 - 0.0015i   0.0152 - 0.0080i   0.0154 - 0.0069i   0.0232 - 0.0070i   0.0208 - 0.0078i   0.0200 - 0.0125i   0.0257 - 0.0099i   0.0265 - 0.0144i   0.0267 - 0.0182i   0.0336 - 0.0203i   0.0328 - 0.0205i   0.0306 - 0.0263i   0.0371 - 0.0310i   0.0391 - 0.0342i   0.0384 - 0.0362i   0.0375 - 0.0400i   0.0365 - 0.0390i   0.0382 - 0.0479i   0.0303 - 0.0505i   0.0319 - 0.0479i   0.0311 - 0.0536i   0.0291 - 0.0555i   0.0333 - 0.0504i   0.0291 - 0.0576i   0.0344 - 0.0604i   0.0278 - 0.0574i   0.0295 - 0.0595i   0.0310 - 0.0584i   0.0211 - 0.0587i   0.0197 - 0.0585i   0.0193 - 0.0623i   0.0184 - 0.0554i   0.0154 - 0.0576i   0.0181 - 0.0534i   0.0128 - 0.0576i   0.0151 - 0.0552i   0.0115 - 0.0579i   0.0062 - 0.0460i   0.0042 - 0.0429i   0.0122 - 0.0442i   0.0057 - 0.0416i   0.0068 - 0.0318i   0.0157 - 0.0318i   0.0086 - 0.0283i   0.0084 - 0.0277i   0.0143 - 0.0242i   0.0121 - 0.0167i   0.0050 - 0.0199i   0.0079 - 0.0099i   0.0152 - 0.0085i   0.0071 - 0.0060i   0.0197 + 0.0018i   0.0124 + 0.0122i   0.0173 + 0.0086i   0.0264 + 0.0013i   0.0205 - 0.0057i   0.0306 + 0.0061i   0.0298 + 0.0119i   0.0446 + 0.0131i   0.0451 + 0.0156i   0.0495 + 0.0120i   0.0459 + 0.0183i   0.0528 + 0.0176i   0.0556 + 0.0033i   0.0527 + 0.0055i   0.0538 + 0.0087i   0.0615 - 0.0032i   0.0564 + 0.0002i   0.0529 + 0.0010i   0.0581 - 0.0043i   0.0507 + 0.0025i   0.0519 - 0.0005i   0.0533 + 0.0025i   0.0415 - 0.0063i   0.0493 - 0.0162i   0.0470 - 0.0045i   0.0468 - 0.0152i   0.0426 - 0.0050i   0.0433 + 0.0035i   0.0462 - 0.0074i   0.0448 - 0.0087i   0.0397 - 0.0137i   0.0256 - 0.0016i   0.0487 - 0.0092i
  -0.0154 - 0.0592i   0.0059 - 0.0779i   0.0073 - 0.0573i  -0.0033 - 0.0714i   0.0278 - 0.0806i   0.0206 - 0.0769i   0.0058 - 0.0931i   0.0310 - 0.0876i   0.0260 - 0.0811i   0.0192 - 0.1106i   0.0444 - 0.0934i   0.0368 - 0.0913i   0.0417 - 0.1333i   0.0359 - 0.1047i   0.0243 - 0.0912i   0.0545 - 0.1122i   0.0549 - 0.1116i   0.0285 - 0.1076i   0.0525 - 0.1126i   0.0503 - 0.1074i   0.0247 - 0.1084i   0.0463 - 0.1042i   0.0561 - 0.0903i   0.0439 - 0.1105i   0.0515 - 0.1078i   0.0512 - 0.0976i   0.0423 - 0.1038i   0.0590 - 0.0980i   0.0496 - 0.0806i   0.0571 - 0.0899i   0.0592 - 0.0863i   0.0586 - 0.0813i   0.0506 - 0.0824i   0.0566 - 0.0725i   0.0566 - 0.0660i   0.0543 - 0.0735i   0.0625 - 0.0643i   0.0558 - 0.0554i   0.0650 - 0.0606i   0.0633 - 0.0513i   0.0578 - 0.0410i   0.0704 - 0.0372i   0.0732 - 0.0337i   0.0673 - 0.0260i   0.0732 - 0.0217i   0.0801 - 0.0132i   0.0775 - 0.0083i   0.0861 + 0.0018i   0.1014 + 0.0025i   0.0900 + 0.0060i   0.0946 + 0.0025i   0.1204 + 0.0334i   0.1034 + 0.0191i   0.1120 + 0.0149i   0.1243 + 0.0528i   0.1173 + 0.0183i   0.1286 + 0.0025i   0.1180 + 0.0487i   0.1273 + 0.0222i   0.1520 + 0.0036i   0.1189 + 0.0396i   0.1317 + 0.0219i   0.1781 + 0.0196i   0.1226 + 0.0289i   0.1319 + 0.0108i   0.1594 + 0.0313i   0.1231 + 0.0185i   0.1315 + 0.0110i   0.1531 + 0.0540i   0.1147 + 0.0221i   0.1329 + 0.0096i   0.1291 + 0.0447i   0.1094 + 0.0167i   0.1209 + 0.0154i   0.1063 + 0.0477i   0.1012 + 0.0098i   0.1053 + 0.0152i   0.0902 + 0.0421i   0.0920 + 0.0099i   0.0903 + 0.0141i   0.0656 + 0.0263i   0.0690 + 0.0188i   0.0713 + 0.0261i   0.0440 + 0.0298i   0.0448 + 0.0280i   0.0458 + 0.0321i   0.0224 + 0.0299i   0.0202 + 0.0286i   0.0178 + 0.0435i   0.0059 + 0.0343i   0.0028 + 0.0346i  -0.0077 + 0.0463i  -0.0131 + 0.0360i  -0.0179 + 0.0428i  -0.0344 + 0.0433i  -0.0327 + 0.0461i  -0.0361 + 0.0544i  -0.0505 + 0.0477i  -0.0401 + 0.0513i  -0.0496 + 0.0608i  -0.0684 + 0.0477i  -0.0513 + 0.0575i  -0.0694 + 0.0697i  -0.0723 + 0.0458i  -0.0589 + 0.0730i  -0.0643 + 0.0751i  -0.0679 + 0.0507i  -0.0660 + 0.0782i  -0.0752 + 0.0790i  -0.0567 + 0.0547i  -0.0670 + 0.0695i  -0.0782 + 0.0841i  -0.0503 + 0.0629i  -0.0642 + 0.0668i  -0.0700 + 0.0661i  -0.0515 + 0.0624i  -0.0572 + 0.0611i  -0.0606 + 0.0539i  -0.0498 + 0.0615i  -0.0512 + 0.0471i  -0.0431 + 0.0488i  -0.0464 + 0.0416i  -0.0451 + 0.0354i  -0.0444 + 0.0351i  -0.0434 + 0.0285i  -0.0353 + 0.0233i  -0.0296 + 0.0182i  -0.0284 + 0.0103i  -0.0244 + 0.0068i  -0.0247 - 0.0036i  -0.0261 - 0.0098i  -0.0214 - 0.0113i  -0.0230 - 0.0232i  -0.0227 - 0.0333i  -0.0192 - 0.0373i  -0.0292 - 0.0446i  -0.0244 - 0.0456i  -0.0253 - 0.0557i  -0.0307 - 0.0641i  -0.0183 - 0.0668i  -0.0301 - 0.0715i  -0.0294 - 0.0822i  -0.0230 - 0.0789i  -0.0243 - 0.0867i  -0.0253 - 0.0977i  -0.0291 - 0.0935i  -0.0378 - 0.1017i  -0.0373 - 0.1140i  -0.0323 - 0.0916i  -0.0435 - 0.1066i  -0.0334 - 0.1076i  -0.0445 - 0.1133i  -0.0401 - 0.1169i  -0.0572 - 0.1186i  -0.0620 - 0.1086i  -0.0551 - 0.0982i  -0.0505 - 0.1083i  -0.0653 - 0.1063i  -0.0616 - 0.0852i  -0.0479 - 0.1011i  -0.0547 - 0.0859i  -0.0545 - 0.0713i  -0.0413 - 0.0814i  -0.0461 - 0.0677i  -0.0515 - 0.0716i  -0.0303 - 0.0650i  -0.0401 - 0.0646i  -0.0327 - 0.0550i  -0.0088 - 0.0550i  -0.0225 - 0.0547i  -0.0187 - 0.0658i  -0.0166 - 0.0594i  -0.0057 - 0.0662i  -0.0078 - 0.0573i  -0.0050 - 0.0530i   0.0147 - 0.0582i   0.0143 - 0.0553i   0.0198 - 0.0618i   0.0253 - 0.0527i   0.0318 - 0.0578i   0.0319 - 0.0681i   0.0366 - 0.0662i   0.0426 - 0.0638i   0.0439 - 0.0777i   0.0414 - 0.0754i   0.0382 - 0.0772i   0.0466 - 0.0883i   0.0334 - 0.0676i   0.0393 - 0.0687i   0.0448 - 0.0716i   0.0350 - 0.0852i   0.0398 - 0.0875i   0.0488 - 0.0809i   0.0349 - 0.0877i   0.0338 - 0.0791i   0.0486 - 0.0655i   0.0577 - 0.0669i   0.0497 - 0.0818i   0.0570 - 0.0799i   0.0415 - 0.0695i   0.0605 - 0.0865i

mat_up(idx,:) = NaN;

mat_up = fillmissing(mat_up,'linear');

mat_up(idx,:) % check new values

ans = 
  -0.0414 + 0.0846i  -0.0581 + 0.0878i  -0.0452 + 0.0763i  -0.0387 + 0.0917i  -0.0576 + 0.0846i  -0.0403 + 0.0791i  -0.0275 + 0.0834i  -0.0419 + 0.0656i  -0.0396 + 0.0522i  -0.0461 + 0.0603i  -0.0519 + 0.0383i  -0.0552 + 0.0328i  -0.0859 + 0.0407i  -0.0722 + 0.0315i  -0.0683 + 0.0352i  -0.1006 + 0.0249i  -0.0984 + 0.0253i  -0.0885 + 0.0439i  -0.1074 + 0.0304i  -0.1010 + 0.0349i  -0.0923 + 0.0537i  -0.0967 + 0.0325i  -0.0967 + 0.0227i  -0.1134 + 0.0393i  -0.1071 + 0.0295i  -0.1032 + 0.0350i  -0.1138 + 0.0374i  -0.1176 + 0.0207i  -0.1113 + 0.0260i  -0.1358 + 0.0208i  -0.1343 + 0.0274i  -0.1430 + 0.0389i  -0.1409 + 0.0454i  -0.1384 + 0.0435i  -0.1416 + 0.0528i  -0.1437 + 0.0720i  -0.1326 + 0.0805i  -0.1227 + 0.0821i  -0.1260 + 0.0883i  -0.1071 + 0.0902i  -0.1027 + 0.0834i  -0.1108 + 0.0752i  -0.1010 + 0.0893i  -0.0940 + 0.0801i  -0.0827 + 0.0713i  -0.0784 + 0.0743i  -0.0740 + 0.0560i  -0.0757 + 0.0494i  -0.0881 + 0.0533i  -0.0722 + 0.0399i  -0.0703 + 0.0465i  -0.0961 + 0.0327i  -0.0692 + 0.0343i  -0.0733 + 0.0386i  -0.0853 + 0.0145i  -0.0606 + 0.0315i  -0.0632 + 0.0380i  -0.0599 + 0.0046i  -0.0556 + 0.0202i  -0.0627 + 0.0204i  -0.0445 - 0.0013i  -0.0474 + 0.0013i  -0.0635 - 0.0071i  -0.0394 - 0.0142i  -0.0444 - 0.0158i  -0.0525 - 0.0343i  -0.0421 - 0.0308i  -0.0457 - 0.0358i  -0.0464 - 0.0590i  -0.0413 - 0.0444i  -0.0525 - 0.0463i  -0.0443 - 0.0620i  -0.0437 - 0.0509i  -0.0493 - 0.0542i  -0.0319 - 0.0680i  -0.0462 - 0.0528i  -0.0454 - 0.0592i  -0.0268 - 0.0684i  -0.0432 - 0.0600i  -0.0441 - 0.0657i  -0.0224 - 0.0636i  -0.0357 - 0.0665i  -0.0408 - 0.0827i  -0.0175 - 0.0683i  -0.0321 - 0.0732i  -0.0356 - 0.0923i  -0.0214 - 0.0672i  -0.0343 - 0.0637i  -0.0331 - 0.0822i  -0.0226 - 0.0526i  -0.0255 - 0.0512i  -0.0112 - 0.0593i  -0.0048 - 0.0419i  -0.0041 - 0.0517i   0.0168 - 0.0496i   0.0108 - 0.0439i   0.0097 - 0.0560i   0.0260 - 0.0494i   0.0180 - 0.0487i   0.0285 - 0.0590i   0.0410 - 0.0483i   0.0267 - 0.0527i   0.0364 - 0.0612i   0.0423 - 0.0490i   0.0315 - 0.0656i   0.0323 - 0.0639i   0.0407 - 0.0474i   0.0339 - 0.0670i   0.0384 - 0.0613i   0.0303 - 0.0418i   0.0453 - 0.0503i   0.0482 - 0.0556i   0.0356 - 0.0467i   0.0456 - 0.0447i   0.0533 - 0.0427i   0.0476 - 0.0432i   0.0549 - 0.0403i   0.0622 - 0.0420i   0.0550 - 0.0559i   0.0567 - 0.0450i   0.0642 - 0.0464i   0.0618 - 0.0432i   0.0604 - 0.0465i   0.0696 - 0.0430i   0.0696 - 0.0453i   0.0650 - 0.0483i   0.0725 - 0.0479i   0.0709 - 0.0434i   0.0644 - 0.0503i   0.0737 - 0.0507i   0.0801 - 0.0527i   0.0744 - 0.0559i   0.0742 - 0.0532i   0.0739 - 0.0455i   0.0736 - 0.0568i   0.0674 - 0.0568i   0.0663 - 0.0512i   0.0663 - 0.0545i   0.0665 - 0.0518i   0.0659 - 0.0422i   0.0662 - 0.0510i   0.0733 - 0.0497i   0.0589 - 0.0452i   0.0640 - 0.0436i   0.0660 - 0.0355i   0.0530 - 0.0383i   0.0562 - 0.0326i   0.0537 - 0.0319i   0.0525 - 0.0340i   0.0525 - 0.0271i   0.0525 - 0.0194i   0.0512 - 0.0250i   0.0515 - 0.0165i   0.0579 - 0.0205i   0.0514 - 0.0105i   0.0442 - 0.0082i   0.0553 - 0.0062i   0.0539 - 0.0031i   0.0520 - 0.0014i   0.0588 + 0.0088i   0.0528 + 0.0049i   0.0520 - 0.0014i   0.0536 + 0.0083i   0.0520 + 0.0102i   0.0453 + 0.0085i   0.0360 + 0.0206i   0.0519 + 0.0219i   0.0393 + 0.0231i   0.0411 + 0.0367i   0.0396 + 0.0502i   0.0472 + 0.0512i   0.0561 + 0.0401i   0.0432 + 0.0321i   0.0577 + 0.0428i   0.0572 + 0.0491i   0.0681 + 0.0538i   0.0703 + 0.0571i   0.0728 + 0.0545i   0.0658 + 0.0589i   0.0721 + 0.0593i   0.0768 + 0.0432i   0.0680 + 0.0465i   0.0667 + 0.0508i   0.0764 + 0.0403i   0.0701 + 0.0437i   0.0670 + 0.0460i   0.0709 + 0.0448i   0.0653 + 0.0414i   0.0632 + 0.0392i   0.0617 + 0.0462i   0.0526 + 0.0412i   0.0599 + 0.0290i   0.0514 + 0.0406i   0.0595 + 0.0314i   0.0540 + 0.0378i   0.0447 + 0.0445i   0.0449 + 0.0301i   0.0464 + 0.0353i   0.0338 + 0.0287i   0.0231 + 0.0439i   0.0423 + 0.0394i
  -0.0331 + 0.0569i  -0.0414 + 0.0567i  -0.0313 + 0.0511i  -0.0283 + 0.0596i  -0.0369 + 0.0532i  -0.0256 + 0.0496i  -0.0177 + 0.0493i  -0.0245 + 0.0364i  -0.0238 + 0.0276i  -0.0305 + 0.0273i  -0.0311 + 0.0143i  -0.0350 + 0.0095i  -0.0566 + 0.0091i  -0.0497 + 0.0061i  -0.0489 + 0.0110i  -0.0677 - 0.0004i  -0.0670 + 0.0000i  -0.0639 + 0.0154i  -0.0743 + 0.0037i  -0.0701 + 0.0080i  -0.0676 + 0.0225i  -0.0675 + 0.0069i  -0.0660 + 0.0021i  -0.0808 + 0.0111i  -0.0744 + 0.0042i  -0.0721 + 0.0089i  -0.0820 + 0.0096i  -0.0817 - 0.0024i  -0.0784 + 0.0053i  -0.0962 - 0.0001i  -0.0948 + 0.0064i  -0.1017 + 0.0159i  -0.1024 + 0.0208i  -0.0996 + 0.0210i  -0.1023 + 0.0289i  -0.1041 + 0.0432i  -0.0945 + 0.0515i  -0.0865 + 0.0552i  -0.0873 + 0.0596i  -0.0725 + 0.0635i  -0.0702 + 0.0593i  -0.0737 + 0.0544i  -0.0650 + 0.0657i  -0.0606 + 0.0605i  -0.0504 + 0.0543i  -0.0457 + 0.0581i  -0.0427 + 0.0444i  -0.0427 + 0.0412i  -0.0488 + 0.0464i  -0.0385 + 0.0357i  -0.0361 + 0.0406i  -0.0515 + 0.0368i  -0.0340 + 0.0345i  -0.0349 + 0.0373i  -0.0432 + 0.0274i  -0.0238 + 0.0327i  -0.0230 + 0.0348i  -0.0247 + 0.0170i  -0.0183 + 0.0247i  -0.0186 + 0.0219i  -0.0122 + 0.0108i  -0.0116 + 0.0096i  -0.0156 + 0.0044i  -0.0077 - 0.0018i  -0.0097 - 0.0062i  -0.0120 - 0.0156i  -0.0112 - 0.0159i  -0.0124 - 0.0211i  -0.0112 - 0.0302i  -0.0133 - 0.0261i  -0.0186 - 0.0285i  -0.0143 - 0.0349i  -0.0169 - 0.0320i  -0.0189 - 0.0342i  -0.0098 - 0.0398i  -0.0201 - 0.0349i  -0.0193 - 0.0385i  -0.0080 - 0.0424i  -0.0199 - 0.0407i  -0.0214 - 0.0445i  -0.0092 - 0.0423i  -0.0187 - 0.0455i  -0.0240 - 0.0559i  -0.0103 - 0.0459i  -0.0222 - 0.0493i  -0.0265 - 0.0629i  -0.0185 - 0.0452i  -0.0281 - 0.0417i  -0.0298 - 0.0535i  -0.0217 - 0.0329i  -0.0242 - 0.0316i  -0.0163 - 0.0363i  -0.0106 - 0.0254i  -0.0117 - 0.0315i   0.0013 - 0.0317i  -0.0024 - 0.0265i  -0.0036 - 0.0343i   0.0064 - 0.0328i   0.0026 - 0.0292i   0.0065 - 0.0362i   0.0146 - 0.0333i   0.0051 - 0.0318i   0.0092 - 0.0380i   0.0154 - 0.0328i   0.0071 - 0.0404i   0.0082 - 0.0381i   0.0141 - 0.0311i   0.0085 - 0.0412i   0.0102 - 0.0358i   0.0097 - 0.0255i   0.0177 - 0.0294i   0.0180 - 0.0313i   0.0156 - 0.0275i   0.0199 - 0.0266i   0.0244 - 0.0254i   0.0237 - 0.0250i   0.0276 - 0.0257i   0.0349 - 0.0271i   0.0298 - 0.0344i   0.0314 - 0.0293i   0.0390 - 0.0299i   0.0356 - 0.0292i   0.0356 - 0.0327i   0.0432 - 0.0313i   0.0428 - 0.0334i   0.0412 - 0.0370i   0.0483 - 0.0371i   0.0477 - 0.0355i   0.0433 - 0.0411i   0.0485 - 0.0429i   0.0560 - 0.0469i   0.0506 - 0.0506i   0.0505 - 0.0497i   0.0521 - 0.0464i   0.0515 - 0.0553i   0.0450 - 0.0571i   0.0445 - 0.0521i   0.0451 - 0.0575i   0.0441 - 0.0567i   0.0468 - 0.0504i   0.0441 - 0.0584i   0.0483 - 0.0607i   0.0392 - 0.0545i   0.0446 - 0.0549i   0.0447 - 0.0519i   0.0348 - 0.0528i   0.0351 - 0.0499i   0.0316 - 0.0532i   0.0359 - 0.0489i   0.0308 - 0.0455i   0.0355 - 0.0397i   0.0325 - 0.0479i   0.0326 - 0.0395i   0.0356 - 0.0437i   0.0283 - 0.0376i   0.0251 - 0.0288i   0.0357 - 0.0321i   0.0311 - 0.0293i   0.0288 - 0.0244i   0.0382 - 0.0199i   0.0337 - 0.0195i   0.0329 - 0.0187i   0.0372 - 0.0164i   0.0337 - 0.0140i   0.0292 - 0.0148i   0.0259 - 0.0039i   0.0333 - 0.0037i   0.0316 + 0.0033i   0.0339 + 0.0148i   0.0319 + 0.0212i   0.0410 + 0.0196i   0.0427 + 0.0183i   0.0398 + 0.0094i   0.0464 + 0.0163i   0.0500 + 0.0215i   0.0616 + 0.0233i   0.0648 + 0.0277i   0.0664 + 0.0233i   0.0650 + 0.0283i   0.0704 + 0.0257i   0.0743 + 0.0117i   0.0673 + 0.0158i   0.0684 + 0.0205i   0.0737 + 0.0091i   0.0688 + 0.0116i   0.0663 + 0.0130i   0.0722 + 0.0097i   0.0626 + 0.0103i   0.0618 + 0.0108i   0.0618 + 0.0159i   0.0572 + 0.0098i   0.0609 + 0.0028i   0.0575 + 0.0092i   0.0604 + 0.0055i   0.0566 + 0.0065i   0.0513 + 0.0166i   0.0552 + 0.0082i   0.0529 + 0.0062i   0.0452 + 0.0049i   0.0366 + 0.0216i   0.0478 + 0.0107i

[demos serghiou]

Great thanks!

[Voss]

You're welcome!

[demos serghiou]

Can I do this using the interp function as well instead of fillmissing?

[Voss]

I'm not sure how you'd use interp for this, but here it is using interp1:

load('R_f.mat')
load('mat_up.mat')

idx = abs(R_f) <= 0.5;

mat_up(idx,:) % check old values

ans = 
  -0.0326 + 0.0266i  -0.0345 + 0.0205i  -0.0259 + 0.0221i  -0.0263 + 0.0262i  -0.0253 + 0.0177i  -0.0173 + 0.0158i  -0.0158 + 0.0122i  -0.0142 + 0.0036i  -0.0147 - 0.0021i  -0.0213 - 0.0086i  -0.0142 - 0.0155i  -0.0193 - 0.0176i  -0.0367 - 0.0306i  -0.0294 - 0.0239i  -0.0317 - 0.0159i  -0.0395 - 0.0310i  -0.0374 - 0.0305i  -0.0423 - 0.0176i  -0.0440 - 0.0278i  -0.0408 - 0.0229i  -0.0461 - 0.0118i  -0.0397 - 0.0230i  -0.0357 - 0.0235i  -0.0510 - 0.0215i  -0.0442 - 0.0265i  -0.0416 - 0.0183i  -0.0517 - 0.0193i  -0.0472 - 0.0271i  -0.0473 - 0.0170i  -0.0591 - 0.0241i  -0.0573 - 0.0189i  -0.0628 - 0.0097i  -0.0644 - 0.0062i  -0.0603 - 0.0032i  -0.0621 + 0.0054i  -0.0645 + 0.0136i  -0.0541 + 0.0226i  -0.0516 + 0.0267i  -0.0499 + 0.0282i  -0.0392 + 0.0329i  -0.0387 + 0.0332i  -0.0387 + 0.0294i  -0.0319 + 0.0396i  -0.0301 + 0.0369i  -0.0208 + 0.0333i  -0.0156 + 0.0387i  -0.0139 + 0.0297i  -0.0113 + 0.0297i  -0.0130 + 0.0314i  -0.0079 + 0.0251i  -0.0050 + 0.0275i  -0.0101 + 0.0310i  -0.0005 + 0.0266i   0.0001 + 0.0274i  -0.0015 + 0.0272i   0.0099 + 0.0243i   0.0126 + 0.0218i   0.0114 + 0.0204i   0.0172 + 0.0190i   0.0226 + 0.0113i   0.0211 + 0.0131i   0.0243 + 0.0074i   0.0333 + 0.0005i   0.0258 + 0.0012i   0.0264 - 0.0073i   0.0332 - 0.0108i   0.0250 - 0.0136i   0.0262 - 0.0198i   0.0357 - 0.0170i   0.0227 - 0.0202i   0.0232 - 0.0272i   0.0274 - 0.0222i   0.0195 - 0.0266i   0.0205 - 0.0294i   0.0261 - 0.0242i   0.0144 - 0.0304i   0.0169 - 0.0324i   0.0223 - 0.0261i   0.0127 - 0.0347i   0.0117 - 0.0364i   0.0150 - 0.0293i   0.0082 - 0.0343i   0.0068 - 0.0416i   0.0097 - 0.0304i   0.0014 - 0.0345i   0.0005 - 0.0448i  -0.0010 - 0.0297i  -0.0101 - 0.0285i  -0.0093 - 0.0337i  -0.0089 - 0.0190i  -0.0120 - 0.0181i  -0.0069 - 0.0180i  -0.0060 - 0.0112i  -0.0072 - 0.0146i  -0.0011 - 0.0121i  -0.0044 - 0.0076i  -0.0065 - 0.0116i  -0.0024 - 0.0091i  -0.0034 - 0.0085i   0.0005 - 0.0105i  -0.0005 - 0.0078i  -0.0015 - 0.0080i  -0.0029 - 0.0073i  -0.0016 - 0.0097i  -0.0014 - 0.0089i  -0.0039 - 0.0074i  -0.0003 - 0.0065i  -0.0033 - 0.0073i  -0.0043 - 0.0039i  -0.0030 - 0.0017i   0.0030 - 0.0008i   0.0001 + 0.0021i   0.0027 - 0.0015i   0.0035 + 0.0020i   0.0061 + 0.0030i   0.0101 + 0.0005i   0.0124 + 0.0031i   0.0144 - 0.0015i   0.0152 - 0.0080i   0.0154 - 0.0069i   0.0232 - 0.0070i   0.0208 - 0.0078i   0.0200 - 0.0125i   0.0257 - 0.0099i   0.0265 - 0.0144i   0.0267 - 0.0182i   0.0336 - 0.0203i   0.0328 - 0.0205i   0.0306 - 0.0263i   0.0371 - 0.0310i   0.0391 - 0.0342i   0.0384 - 0.0362i   0.0375 - 0.0400i   0.0365 - 0.0390i   0.0382 - 0.0479i   0.0303 - 0.0505i   0.0319 - 0.0479i   0.0311 - 0.0536i   0.0291 - 0.0555i   0.0333 - 0.0504i   0.0291 - 0.0576i   0.0344 - 0.0604i   0.0278 - 0.0574i   0.0295 - 0.0595i   0.0310 - 0.0584i   0.0211 - 0.0587i   0.0197 - 0.0585i   0.0193 - 0.0623i   0.0184 - 0.0554i   0.0154 - 0.0576i   0.0181 - 0.0534i   0.0128 - 0.0576i   0.0151 - 0.0552i   0.0115 - 0.0579i   0.0062 - 0.0460i   0.0042 - 0.0429i   0.0122 - 0.0442i   0.0057 - 0.0416i   0.0068 - 0.0318i   0.0157 - 0.0318i   0.0086 - 0.0283i   0.0084 - 0.0277i   0.0143 - 0.0242i   0.0121 - 0.0167i   0.0050 - 0.0199i   0.0079 - 0.0099i   0.0152 - 0.0085i   0.0071 - 0.0060i   0.0197 + 0.0018i   0.0124 + 0.0122i   0.0173 + 0.0086i   0.0264 + 0.0013i   0.0205 - 0.0057i   0.0306 + 0.0061i   0.0298 + 0.0119i   0.0446 + 0.0131i   0.0451 + 0.0156i   0.0495 + 0.0120i   0.0459 + 0.0183i   0.0528 + 0.0176i   0.0556 + 0.0033i   0.0527 + 0.0055i   0.0538 + 0.0087i   0.0615 - 0.0032i   0.0564 + 0.0002i   0.0529 + 0.0010i   0.0581 - 0.0043i   0.0507 + 0.0025i   0.0519 - 0.0005i   0.0533 + 0.0025i   0.0415 - 0.0063i   0.0493 - 0.0162i   0.0470 - 0.0045i   0.0468 - 0.0152i   0.0426 - 0.0050i   0.0433 + 0.0035i   0.0462 - 0.0074i   0.0448 - 0.0087i   0.0397 - 0.0137i   0.0256 - 0.0016i   0.0487 - 0.0092i
  -0.0154 - 0.0592i   0.0059 - 0.0779i   0.0073 - 0.0573i  -0.0033 - 0.0714i   0.0278 - 0.0806i   0.0206 - 0.0769i   0.0058 - 0.0931i   0.0310 - 0.0876i   0.0260 - 0.0811i   0.0192 - 0.1106i   0.0444 - 0.0934i   0.0368 - 0.0913i   0.0417 - 0.1333i   0.0359 - 0.1047i   0.0243 - 0.0912i   0.0545 - 0.1122i   0.0549 - 0.1116i   0.0285 - 0.1076i   0.0525 - 0.1126i   0.0503 - 0.1074i   0.0247 - 0.1084i   0.0463 - 0.1042i   0.0561 - 0.0903i   0.0439 - 0.1105i   0.0515 - 0.1078i   0.0512 - 0.0976i   0.0423 - 0.1038i   0.0590 - 0.0980i   0.0496 - 0.0806i   0.0571 - 0.0899i   0.0592 - 0.0863i   0.0586 - 0.0813i   0.0506 - 0.0824i   0.0566 - 0.0725i   0.0566 - 0.0660i   0.0543 - 0.0735i   0.0625 - 0.0643i   0.0558 - 0.0554i   0.0650 - 0.0606i   0.0633 - 0.0513i   0.0578 - 0.0410i   0.0704 - 0.0372i   0.0732 - 0.0337i   0.0673 - 0.0260i   0.0732 - 0.0217i   0.0801 - 0.0132i   0.0775 - 0.0083i   0.0861 + 0.0018i   0.1014 + 0.0025i   0.0900 + 0.0060i   0.0946 + 0.0025i   0.1204 + 0.0334i   0.1034 + 0.0191i   0.1120 + 0.0149i   0.1243 + 0.0528i   0.1173 + 0.0183i   0.1286 + 0.0025i   0.1180 + 0.0487i   0.1273 + 0.0222i   0.1520 + 0.0036i   0.1189 + 0.0396i   0.1317 + 0.0219i   0.1781 + 0.0196i   0.1226 + 0.0289i   0.1319 + 0.0108i   0.1594 + 0.0313i   0.1231 + 0.0185i   0.1315 + 0.0110i   0.1531 + 0.0540i   0.1147 + 0.0221i   0.1329 + 0.0096i   0.1291 + 0.0447i   0.1094 + 0.0167i   0.1209 + 0.0154i   0.1063 + 0.0477i   0.1012 + 0.0098i   0.1053 + 0.0152i   0.0902 + 0.0421i   0.0920 + 0.0099i   0.0903 + 0.0141i   0.0656 + 0.0263i   0.0690 + 0.0188i   0.0713 + 0.0261i   0.0440 + 0.0298i   0.0448 + 0.0280i   0.0458 + 0.0321i   0.0224 + 0.0299i   0.0202 + 0.0286i   0.0178 + 0.0435i   0.0059 + 0.0343i   0.0028 + 0.0346i  -0.0077 + 0.0463i  -0.0131 + 0.0360i  -0.0179 + 0.0428i  -0.0344 + 0.0433i  -0.0327 + 0.0461i  -0.0361 + 0.0544i  -0.0505 + 0.0477i  -0.0401 + 0.0513i  -0.0496 + 0.0608i  -0.0684 + 0.0477i  -0.0513 + 0.0575i  -0.0694 + 0.0697i  -0.0723 + 0.0458i  -0.0589 + 0.0730i  -0.0643 + 0.0751i  -0.0679 + 0.0507i  -0.0660 + 0.0782i  -0.0752 + 0.0790i  -0.0567 + 0.0547i  -0.0670 + 0.0695i  -0.0782 + 0.0841i  -0.0503 + 0.0629i  -0.0642 + 0.0668i  -0.0700 + 0.0661i  -0.0515 + 0.0624i  -0.0572 + 0.0611i  -0.0606 + 0.0539i  -0.0498 + 0.0615i  -0.0512 + 0.0471i  -0.0431 + 0.0488i  -0.0464 + 0.0416i  -0.0451 + 0.0354i  -0.0444 + 0.0351i  -0.0434 + 0.0285i  -0.0353 + 0.0233i  -0.0296 + 0.0182i  -0.0284 + 0.0103i  -0.0244 + 0.0068i  -0.0247 - 0.0036i  -0.0261 - 0.0098i  -0.0214 - 0.0113i  -0.0230 - 0.0232i  -0.0227 - 0.0333i  -0.0192 - 0.0373i  -0.0292 - 0.0446i  -0.0244 - 0.0456i  -0.0253 - 0.0557i  -0.0307 - 0.0641i  -0.0183 - 0.0668i  -0.0301 - 0.0715i  -0.0294 - 0.0822i  -0.0230 - 0.0789i  -0.0243 - 0.0867i  -0.0253 - 0.0977i  -0.0291 - 0.0935i  -0.0378 - 0.1017i  -0.0373 - 0.1140i  -0.0323 - 0.0916i  -0.0435 - 0.1066i  -0.0334 - 0.1076i  -0.0445 - 0.1133i  -0.0401 - 0.1169i  -0.0572 - 0.1186i  -0.0620 - 0.1086i  -0.0551 - 0.0982i  -0.0505 - 0.1083i  -0.0653 - 0.1063i  -0.0616 - 0.0852i  -0.0479 - 0.1011i  -0.0547 - 0.0859i  -0.0545 - 0.0713i  -0.0413 - 0.0814i  -0.0461 - 0.0677i  -0.0515 - 0.0716i  -0.0303 - 0.0650i  -0.0401 - 0.0646i  -0.0327 - 0.0550i  -0.0088 - 0.0550i  -0.0225 - 0.0547i  -0.0187 - 0.0658i  -0.0166 - 0.0594i  -0.0057 - 0.0662i  -0.0078 - 0.0573i  -0.0050 - 0.0530i   0.0147 - 0.0582i   0.0143 - 0.0553i   0.0198 - 0.0618i   0.0253 - 0.0527i   0.0318 - 0.0578i   0.0319 - 0.0681i   0.0366 - 0.0662i   0.0426 - 0.0638i   0.0439 - 0.0777i   0.0414 - 0.0754i   0.0382 - 0.0772i   0.0466 - 0.0883i   0.0334 - 0.0676i   0.0393 - 0.0687i   0.0448 - 0.0716i   0.0350 - 0.0852i   0.0398 - 0.0875i   0.0488 - 0.0809i   0.0349 - 0.0877i   0.0338 - 0.0791i   0.0486 - 0.0655i   0.0577 - 0.0669i   0.0497 - 0.0818i   0.0570 - 0.0799i   0.0415 - 0.0695i   0.0605 - 0.0865i

mat_up(idx,:) = NaN;

mat_up(idx,:) = interp1(find(~idx),mat_up(~idx,:),find(idx));

mat_up(idx,:) % check new values

ans = 
  -0.0414 + 0.0846i  -0.0581 + 0.0878i  -0.0452 + 0.0763i  -0.0387 + 0.0917i  -0.0576 + 0.0846i  -0.0403 + 0.0791i  -0.0275 + 0.0834i  -0.0419 + 0.0656i  -0.0396 + 0.0522i  -0.0461 + 0.0603i  -0.0519 + 0.0383i  -0.0552 + 0.0328i  -0.0859 + 0.0407i  -0.0722 + 0.0315i  -0.0683 + 0.0352i  -0.1006 + 0.0249i  -0.0984 + 0.0253i  -0.0885 + 0.0439i  -0.1074 + 0.0304i  -0.1010 + 0.0349i  -0.0923 + 0.0537i  -0.0967 + 0.0325i  -0.0967 + 0.0227i  -0.1134 + 0.0393i  -0.1071 + 0.0295i  -0.1032 + 0.0350i  -0.1138 + 0.0374i  -0.1176 + 0.0207i  -0.1113 + 0.0260i  -0.1358 + 0.0208i  -0.1343 + 0.0274i  -0.1430 + 0.0389i  -0.1409 + 0.0454i  -0.1384 + 0.0435i  -0.1416 + 0.0528i  -0.1437 + 0.0720i  -0.1326 + 0.0805i  -0.1227 + 0.0821i  -0.1260 + 0.0883i  -0.1071 + 0.0902i  -0.1027 + 0.0834i  -0.1108 + 0.0752i  -0.1010 + 0.0893i  -0.0940 + 0.0801i  -0.0827 + 0.0713i  -0.0784 + 0.0743i  -0.0740 + 0.0560i  -0.0757 + 0.0494i  -0.0881 + 0.0533i  -0.0722 + 0.0399i  -0.0703 + 0.0465i  -0.0961 + 0.0327i  -0.0692 + 0.0343i  -0.0733 + 0.0386i  -0.0853 + 0.0145i  -0.0606 + 0.0315i  -0.0632 + 0.0380i  -0.0599 + 0.0046i  -0.0556 + 0.0202i  -0.0627 + 0.0204i  -0.0445 - 0.0013i  -0.0474 + 0.0013i  -0.0635 - 0.0071i  -0.0394 - 0.0142i  -0.0444 - 0.0158i  -0.0525 - 0.0343i  -0.0421 - 0.0308i  -0.0457 - 0.0358i  -0.0464 - 0.0590i  -0.0413 - 0.0444i  -0.0525 - 0.0463i  -0.0443 - 0.0620i  -0.0437 - 0.0509i  -0.0493 - 0.0542i  -0.0319 - 0.0680i  -0.0462 - 0.0528i  -0.0454 - 0.0592i  -0.0268 - 0.0684i  -0.0432 - 0.0600i  -0.0441 - 0.0657i  -0.0224 - 0.0636i  -0.0357 - 0.0665i  -0.0408 - 0.0827i  -0.0175 - 0.0683i  -0.0321 - 0.0732i  -0.0356 - 0.0923i  -0.0214 - 0.0672i  -0.0343 - 0.0637i  -0.0331 - 0.0822i  -0.0226 - 0.0526i  -0.0255 - 0.0512i  -0.0112 - 0.0593i  -0.0048 - 0.0419i  -0.0041 - 0.0517i   0.0168 - 0.0496i   0.0108 - 0.0439i   0.0097 - 0.0560i   0.0260 - 0.0494i   0.0180 - 0.0487i   0.0285 - 0.0590i   0.0410 - 0.0483i   0.0267 - 0.0527i   0.0364 - 0.0612i   0.0423 - 0.0490i   0.0315 - 0.0656i   0.0323 - 0.0639i   0.0407 - 0.0474i   0.0339 - 0.0670i   0.0384 - 0.0613i   0.0303 - 0.0418i   0.0453 - 0.0503i   0.0482 - 0.0556i   0.0356 - 0.0467i   0.0456 - 0.0447i   0.0533 - 0.0427i   0.0476 - 0.0432i   0.0549 - 0.0403i   0.0622 - 0.0420i   0.0550 - 0.0559i   0.0567 - 0.0450i   0.0642 - 0.0464i   0.0618 - 0.0432i   0.0604 - 0.0465i   0.0696 - 0.0430i   0.0696 - 0.0453i   0.0650 - 0.0483i   0.0725 - 0.0479i   0.0709 - 0.0434i   0.0644 - 0.0503i   0.0737 - 0.0507i   0.0801 - 0.0527i   0.0744 - 0.0559i   0.0742 - 0.0532i   0.0739 - 0.0455i   0.0736 - 0.0568i   0.0674 - 0.0568i   0.0663 - 0.0512i   0.0663 - 0.0545i   0.0665 - 0.0518i   0.0659 - 0.0422i   0.0662 - 0.0510i   0.0733 - 0.0497i   0.0589 - 0.0452i   0.0640 - 0.0436i   0.0660 - 0.0355i   0.0530 - 0.0383i   0.0562 - 0.0326i   0.0537 - 0.0319i   0.0525 - 0.0340i   0.0525 - 0.0271i   0.0525 - 0.0194i   0.0512 - 0.0250i   0.0515 - 0.0165i   0.0579 - 0.0205i   0.0514 - 0.0105i   0.0442 - 0.0082i   0.0553 - 0.0062i   0.0539 - 0.0031i   0.0520 - 0.0014i   0.0588 + 0.0088i   0.0528 + 0.0049i   0.0520 - 0.0014i   0.0536 + 0.0083i   0.0520 + 0.0102i   0.0453 + 0.0085i   0.0360 + 0.0206i   0.0519 + 0.0219i   0.0393 + 0.0231i   0.0411 + 0.0367i   0.0396 + 0.0502i   0.0472 + 0.0512i   0.0561 + 0.0401i   0.0432 + 0.0321i   0.0577 + 0.0428i   0.0572 + 0.0491i   0.0681 + 0.0538i   0.0703 + 0.0571i   0.0728 + 0.0545i   0.0658 + 0.0589i   0.0721 + 0.0593i   0.0768 + 0.0432i   0.0680 + 0.0465i   0.0667 + 0.0508i   0.0764 + 0.0403i   0.0701 + 0.0437i   0.0670 + 0.0460i   0.0709 + 0.0448i   0.0653 + 0.0414i   0.0632 + 0.0392i   0.0617 + 0.0462i   0.0526 + 0.0412i   0.0599 + 0.0290i   0.0514 + 0.0406i   0.0595 + 0.0314i   0.0540 + 0.0378i   0.0447 + 0.0445i   0.0449 + 0.0301i   0.0464 + 0.0353i   0.0338 + 0.0287i   0.0231 + 0.0439i   0.0423 + 0.0394i
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